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• Practice, Practice, Practice!!!
• Help Session Link
• No Live Class – Oct. 26th through Oct. 29th
• Unit 2 Summative – Will be available by tomorrow!
In this unit, you will solve single and multi-step linear
equations. You will recognize and give examples of linear
equations that have none, one, or infinitely many solutions.
Linear Equation
Non-Linear Equation
Solution
Identity
Terms
Like Terms
Equivalent Expression
Simplify
Distribution
Properties of Equality
Inverse Operations
Coefficient
Variable
 Comprehend Vocabulary
 Identify the number of solutions of a given
equation
 Give an example of an equation with a given
number of solutions
 Solve a Linear Equation
 Single and Multi-Step
 Using Distribution
 Collecting Like Terms
 Identify the number of solutions
Write each of the following statements as a
mathematic expression. State whether the expression
is a linear or nonlinear expression in x.
Seven subtracted from five times a number, and then
the difference added to nine times a number.
Write each of the following statements as a
mathematic expression. State whether the expression
is a linear or nonlinear expression in x.
Three times a number subtracted from the product of
fifteen and the reciprocal of a number.
Write each of the following statements as a
mathematic expression. State whether the expression
is a linear or nonlinear expression in x.
Half of the sum of two and a number multiplied by
itself three times.
Is 8 a solution to
1
2
𝑥 + 9 = 13? Explain
Write three different equations that have x = 5 as a
solution.
Use the properties of equality to solve the equation
7x – 4 + x = 12. Check your solution.
Use the properties of equality to solve the equation
3x + 2 – x = 11x + 9. Check your solution.
Solve the equation.
5𝑥 − 𝑥 + 3 =
1
3
9𝑥 + 18 − 5
Solve the equation.
5 3𝑥 + 9 − 2𝑥 = 15𝑥 − 2(𝑥 − 5)
Give a brief explanation as to what kind of solution(s)
you expect the following linear equations to have.
Transform the equation into a simpler form if
necessary.
3 6𝑥 + 8 = 24 + 18𝑥
Give a brief explanation as to what kind of solution(s)
you expect the following linear equations to have.
Transform the equation into a simpler form if
necessary.
5𝑥 − 8 = 11 − 7𝑥 + 12𝑥
Solve the equation.
5𝑥 − 8
3
=
11𝑥 − 9
5
Look up vocabulary terms
IXL Practice – S.1, S.2, S.3

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Linear equations review

  • 1. • Practice, Practice, Practice!!! • Help Session Link • No Live Class – Oct. 26th through Oct. 29th • Unit 2 Summative – Will be available by tomorrow!
  • 2.
  • 3. In this unit, you will solve single and multi-step linear equations. You will recognize and give examples of linear equations that have none, one, or infinitely many solutions.
  • 4. Linear Equation Non-Linear Equation Solution Identity Terms Like Terms Equivalent Expression Simplify Distribution Properties of Equality Inverse Operations Coefficient Variable
  • 5.  Comprehend Vocabulary  Identify the number of solutions of a given equation  Give an example of an equation with a given number of solutions
  • 6.  Solve a Linear Equation  Single and Multi-Step  Using Distribution  Collecting Like Terms  Identify the number of solutions
  • 7. Write each of the following statements as a mathematic expression. State whether the expression is a linear or nonlinear expression in x. Seven subtracted from five times a number, and then the difference added to nine times a number.
  • 8. Write each of the following statements as a mathematic expression. State whether the expression is a linear or nonlinear expression in x. Three times a number subtracted from the product of fifteen and the reciprocal of a number.
  • 9. Write each of the following statements as a mathematic expression. State whether the expression is a linear or nonlinear expression in x. Half of the sum of two and a number multiplied by itself three times.
  • 10. Is 8 a solution to 1 2 𝑥 + 9 = 13? Explain
  • 11. Write three different equations that have x = 5 as a solution.
  • 12. Use the properties of equality to solve the equation 7x – 4 + x = 12. Check your solution.
  • 13. Use the properties of equality to solve the equation 3x + 2 – x = 11x + 9. Check your solution.
  • 14. Solve the equation. 5𝑥 − 𝑥 + 3 = 1 3 9𝑥 + 18 − 5
  • 15. Solve the equation. 5 3𝑥 + 9 − 2𝑥 = 15𝑥 − 2(𝑥 − 5)
  • 16. Give a brief explanation as to what kind of solution(s) you expect the following linear equations to have. Transform the equation into a simpler form if necessary. 3 6𝑥 + 8 = 24 + 18𝑥
  • 17. Give a brief explanation as to what kind of solution(s) you expect the following linear equations to have. Transform the equation into a simpler form if necessary. 5𝑥 − 8 = 11 − 7𝑥 + 12𝑥
  • 18. Solve the equation. 5𝑥 − 8 3 = 11𝑥 − 9 5
  • 19. Look up vocabulary terms IXL Practice – S.1, S.2, S.3